A conservative force in a region is given by F =(A/x^3) i^. An expression for PE, assuming the potential at infinity to zero, is
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Answer:
D) A/2x²
Explanation:
By using Relation
F = -dU/dx
dU = -F*dx
Keeping The Value of F
dU = -(A/x³)*dx
Integrating Both The Sides from infinity to a particular point x
Let's Assume Potential at x is U
and at Infinity potential is 0
∫ dU = -A ∫ dx/x³
[ U ] = -A * [ -1/2x² ]
Keeping the Limits, We Get
- U = -A * (1/2x²)
U = A/(2x²)
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Explanation:
Option 4 is your answer.
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